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  1. In geometry, a point reflection (also called a point inversion or central inversion) is a transformation of affine space in which every point is reflected across a specific fixed point. When dealing with crystal structures and in the physical sciences the terms inversion symmetry , inversion center or centrosymmetric are more commonly used.

  2. A point reflection is just a type of reflection. In standard reflections, we reflect over a line, like the y-axis or the x-axis. For a point reflection, we actually reflect over a specific point, usually that point is the origin . Formula r(origin) (a, b) → (−a, −b) Formula r ( o r i g i n) ( a, b) → ( − a, − b) Example 1.

  3. Home. Transformations. Reflections. Reflect a Point. Across x axis, y axis and other lines. A reflection is a kind of transformation. Conceptually, a reflection is basically a 'flip' of a shape over the line of reflection. Reflections are opposite isometries, something we will look below. Reflections are Isometries. Reflections are isometries .

  4. Reflections create mirror images of points, keeping the same distance from the line. When we reflect across the y-axis, the image point is the same height, but has the opposite position from left to right.

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  5. In geometry, a point reflection (also called a point inversion or central inversion) is a transformation of affine space in which every point is reflected across a specific fixed point. When dealing with crystal structures and in the physical sciences the terms inversion symmetry, inversion center or centrosymmetric are more commonly used.

  6. A reflection is a type of transformation that takes each point in a figure and reflects it over a line. This reflection maps A B C onto the blue triangle over the gold line of reflection. 1 2 3 4 5 6 7 8 9 − 2 − 3 − 4 − 5 − 6 − 7 − 8 − 9 1 2 3 4 5 6 7 8 9 − 2 − 3 − 4 − 5 − 6 − 7 − 8 − 9 y x A B C. The result is a new figure, called the image.

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